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In this paper, a hybrid algorithm is investigated for solving common solutions of a generalized equilibrium problem, a variational inequality, and fixed point problems of an asymptotically strict pseudocontraction. Weak convergence theorems are established in the framework of real Hilbert spaces. [ABSTRACT FROM AUTHOR]

An equilibrium problem and a strictly pseudocontractive nonself-mapping are investigated. Strong convergence theorems of common elements are established based on hybrid projection algorithms in the framework of real Hilbert spaces. [ABSTRACT FROM AUTHOR]

The purpose of this paper is to study the strong convergence of a non-implicit iteration process with errors for asymptotically I-nonexpansive mappings in the intermediate sense in the framework of Banach spaces. The results presented in this paper extend and improve the corresponding results recently announced. [ABSTRACT FROM AUTHOR]

In this paper, we introduce and analysis an iterative method for finding a common zero of two m-accretive operators. Under appropriate restrictions imposed on the parameters, we obtain a convergence theorem in a real Banach space. [ABSTRACT FROM AUTHOR]

The purpose of this work is to introduce an iterative method for finding a common element of a solution set of a generalized equilibrium problem, of a solution set solutions of a variational inequality problem and of a fixed point set of a strict pseudocontraction. Strong convergence theorems are established in the framework of Hilbert spaces. [ABSTRACT FROM AUTHOR]

We consider an implicit iterative process with mixed errors for a finite family of pseudocontractive mappings in the framework of Banach spaces. Our results improve and extend the recent ones announced by many others. [ABSTRACT FROM AUTHOR]

The article discusses a study which explores the strong convergence of an iterative method for inverse strongly accretive operators in the framework of Banach spaces. The study found that the variational inequality for an inverse strongly monotone operator in the framework of Banach spaces is equivalent to some fixed-point problem. The study also assessed that the strong convergence for an iterative method for inverse strongly accretive operator is based on that of the inverse strongly monotone operator.